• Chapter 1:
    Euclidean Algorithm
    ユークリッドの互除法
    • DivRect
    • DivRectColor
    • DivSquare
    • DivSquareRecorder
    • Numeric
    • RectDivRect
    • RecurDivSquare
    • RecurDivSquareGUI
  • Chapter 2:
    Continued Fraction
    連分数
    • DivRect
    • DivRectZoom
    • DivSquare
    • GoldDivGUI
    • Mondrian
    • RecurDivSquare
  • Chapter 3:
    Fibonacci Sequence
    フィボナッチ数列
    • Convergent
    • Rect
    • RecurDiv
    • RecurDivGUI
    • Spiral
    • Square
    • SquareSpiral
  • Chapter 4:
    Logarithmic Spiral
    対数らせん
    • GoldFiboSpiral
    • LogSpiralZoom
    • RecurPolygon
    • RecurSquare
    • RecurSquareSpiral
    • Spiral
  • Chapter 5:
    Fermat's Spiral
    フェルマーらせん
    • FermatSpiral
    • FermatSpiral2
    • FermatSpiralLine
  • Chapter 6:
    Modular Arithmetic
    合同な数
    • Power
    • PowerVar
    • Table
    • TableVar
  • Chapter 7:
    Cellular Automaton
    セルオートマトン
    • CA1dim
    • CA2dim
    • ElemCA
    • ModPascal
    • Pascal
    • StochCA
  • Chapter 8:
    Pattern Generated from Matrix
    行列の織りなす模様
    • MatrixCalculator
    • TextileGenerator
    • TextileRepeater
  • Chapter 9:
    Symmetry of Regular Polygon
    正多角形の対称性
    • CubicBezier
    • DihedralGroup
    • FundamentalDomain
    • HigherBezier
    • QuadBezier
    • SymmetricShape
  • Chapter 10:
    Tiling with Regular Polygon
    正多角形によるタイリング
    • HexCA
    • HexTiling
    • SquareTiling
    • TriangleTiling
  • Chapter 11:
    Transformation of Regular Tiling
    正則タイリングの変形
    • IH01
    • IH01Koch
    • IH02
    • IH02TV08
    • IH02TV08Koch
    • IH41
    • IH41Koch
    • Koch
    • TV08
  • Chapter 12:
    Patterns with Periodicity and Symmetry
    周期性と対称性を持つ模様
    • P3
    • P31M
    • P3M1
    • P6
    • P6M
  • Chapter 13:
    Periodic Tiling
    周期タイリング
    • Fibonacci
    • HexRhomb
    • Pythagoras
    • SquareTriangle
  • Chapter 14:
    Semi-Periodic Tiling
    準周期タイリング
    • PenroseTiling
    • RecurPentagon
    • RecurTriangle
    • TriangularSpiral
  • Errata:
    • 1st version | 初版 ( )
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Hosted on GitHub. Version 1.0.0. Copyright (c) 2020 Tetsunori NAKAYAMA. MIT License.
This is an UNOFFICIAL project. Original source codes are from "Generative Art with Math" | "数学から創るジェネラティブアート" written by Tatsuki HAYAMA and published by Gijutsu-Hyohron Co., Ltd.